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q(m) = \sqrt{\left(\frac{m^2+m_1^2-m_2^2}{2m}\right)^2-m_1^2}
 
q(m) = \sqrt{\left(\frac{m^2+m_1^2-m_2^2}{2m}\right)^2-m_1^2}
 
</math>
 
</math>
The functions <math>F_L(q)</math> are the angular momentum barrier factors that are given in the literature.  
+
The functions <math>F_L(q)</math> are the angular momentum barrier factors that are given in the literature. The first few are listed below with <math>z=[q/(197\mathrm{MeV/c})]^2</math>
 
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:<math>\displaystyle F_0(q)=1</math>
: ''The first few of these barrier factors should be listed explicitly here.''
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:<math>F_1(q)=
 +
\sqrt{\frac{2z}{z+1}}
 +
</math>
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:<math>F_2(q)=
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\sqrt{\frac{13z^2}{(z-3)^2+9z}}
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</math>
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:<math>F_3(q)=
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\sqrt{\frac{277z^3}{z(z-15)^2+9(2z-5)^2}}
 +
</math>
    
===Describing s and t dependence===
 
===Describing s and t dependence===
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